首页> 外文会议>International conference on transportation engineering;ICTE 2011 >AUTOMATIC TIERED WAREHOUSE STORAGE SYSTEM CAPACITY BASED ON RANDOM PROBABILITY
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AUTOMATIC TIERED WAREHOUSE STORAGE SYSTEM CAPACITY BASED ON RANDOM PROBABILITY

机译:基于随机概率的自动分层仓库存储系统容量

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摘要

In the current design of automatic storage warehouse, the proportion of single and compound cycle operation is approximately estimated based on experience according to even acceleration of SRM machines, which leads to the discrepancy between planning and design ability and actual system ability. To solve this problem, we analyzed the actual running condition of SRM machine based on SRM kinematics theory. According to the speed and time curve of SRM machines, the time calculation formula of SRM machine on the direction of X, Y&Z axis and mathematical model of SRM machine capability calculation were proposed. According to the scheduling management strategy, the random probability of actual SRM machine performance, and the working flow of SRM machine as well, are analyzed. The mathematical model and algorithm was set up on automatic logistic tiered warehouse storage system capacity based on random probability. Precision convergence method and evaluation process of capacity calculation were given as well. The discrepancy between planning and design ability and actual system ability is solved. Finally, by means of the finished product warehouse of certain cigarette factory, calculation result of estimating algorithm and random probability algorithm were compared with the actual measurement data respectively, which proved that result of random probability algorithm was closer to actual running status and it was more feasible and practicable.
机译:在当前的自动存储仓库设计中,根据经验,大约根据SRM机器的均匀加速来估计单循环和复合循环操作的比例,这导致规划和设计能力与实际系统能力之间的差异。为了解决这个问题,我们基于SRM运动学理论分析了SRM机器的实际运行状况。根据SRM机床的速度和时间曲线,提出了X,Y,Z轴方向的SRM机床的时间计算公式和SRM机床能力计算的数学模型。根据调度管理策略,分析了实际SRM机器性能的随机概率以及SRM机器的工作流程。建立了基于随机概率的自动物流分层仓库存储系统容量的数学模型和算法。给出了精度收敛的方法和容量计算的评估过程。解决了规划设计能力与实际系统能力之间的差异。最后,通过某卷烟厂的成品仓库,分别将估计算法和随机概率算法的计算结果与实际测量数据进行比较,证明随机概率算法的结果更接近实际运行状态,并且更加接近实际运行状态。可行的

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